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Q. The hyperboloid of one sheet is S={(x,y,z)∈R^3 |x^2+y^2-z^2=1} show that for every θ,the straight line (x-z)cosθ=(1-y)sinθ,
(x+z)sinθ=(1+y)cosθ
Is contained in S and that every point of hyperboloid lies on one of these deduce that S can be covered by a single surface patch, and hence is a surface.
(x+z)sinθ=(1+y)cosθ
Is contained in S and that every point of hyperboloid lies on one of these deduce that S can be covered by a single surface patch, and hence is a surface.
Q. Show that the circular cylinder S={(x,y,z)∈R^3 |x^2+y^2=1} can be covered by a single surface patch and so a surface.
In 3 months Ann needs to repay $200.How much did she borrow today if the bank is charging 9% per annum on the loan?
Rewrite the expression as an equivalent expression that does not contain powers of trigonometric functions greater than 1.
cos3x
Question options:
cos x - cos 3x
cos x + cos 3x
cos x - cos 3x - cos 2x
cos x + cos 3x + cos 2x
cos3x
Question options:
cos x - cos 3x
cos x + cos 3x
cos x - cos 3x - cos 2x
cos x + cos 3x + cos 2x
Given that 51.3% of all newly born children are boys, then what is the probability that in a sample of 5 newly born children, exactly 3 are boys?
Obtain the equation of the sphere having center on the line x/3= y/2= z/-5 and passing through the points
�(0,-2,-4) and (2,-1,-1)
�(0,-2,-4) and (2,-1,-1)
Find dy/dx for the function- x=a cos^3 t, y=a sin^3 t
Drive Mathematically Runge Kutta Fehlberg Method(error control).
Write down only one application of Runge Kutta Method to solve some real world problem
Write down Runge Kutta Fehlberg Method(Error Control)
